📄 drive_power.m
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%drive_power.m
%plots the power supplied by the driving force versus frequency
clear;
m=0.5; %mass
k=0.5; %spring constant
F0=0.5; %driving force amplitude
wo=sqrt(k/m); %SHO natural frequency
wmin=0.01; %minimum frequency
wmax=3; %maximum frequency
NPTS=200; %number of points
dw=(wmax-wmin)/(NPTS-1); %step for w
hold on %get ready to superimpose plots
cmin=0.2; %minimum value of c
cmax=1; %maximum c
cstep=(cmax-cmin)/3; %c step size
for c=cmin:cstep:cmax, %loop over the drag coefficient
gam=c/2/m; %find gamma
for i=1:NPTS
w(i)=wmin+(i-1)*dw;
desc=(2*gam*w(i))^2+(wo^2-w(i)^2)^2;
A=F0/m/sqrt(desc); %The driven ho amplitude
den=wo^2-w(i)^2;
if den==0, den=1.e-3; end
if(w(i) <= wo)
ph=atan(2*gam*w(i)/den); %the phase difference
else
ph=pi+atan(2*gam*w(i)/den);%shift by pi needed if w > wo
end
power(i)=0.5*F0*A*w(i)*sin(ph);
end
plot(w,power)
[p,j]=max(power); %point where the power is maximum
str=cat(2,'\gamma=',num2str(gam,3));
text(w(j),power(j)+0.02,str,'FontSize',10,'Color','red');
end
title('Average Power Supply vs Drive Frequency','FontSize',14)
ylabel('Power','FontSize',14);
xlabel('\omega_D','FontSize',14);
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